180 degrees
That's a difference of 120 degrees.
To find the number of sides in a polygon given the sum of its interior angles, you can use the formula ( S = 180(n - 2) ), where ( S ) is the sum of the interior angles and ( n ) is the number of sides. Setting ( S = 2160 ) degrees, we have: [ 2160 = 180(n - 2) ] Solving for ( n ) gives: [ n - 2 = \frac{2160}{180} = 12 ] [ n = 12 + 2 = 14 ] Thus, the polygon has 14 sides.
c=90 degrees s=180 degrees
The sum of the internal angles of a polygon of n sides is (n-2)*180 degrees.
The sum of the interior angles of an n-sided polygon (I presume that's what you mean), in degrees, is 180 * (n - 2). Here, n is 9 so the answer is 7 * 180 which is 1,260 degrees.
There are 2400 seconds of latitude between 26 degrees S and 14 degrees N. Each degree of latitude is divided into 60 minutes, and each minute is further divided into 60 seconds. Therefore, 12 degrees x 60 minutes x 60 seconds = 43200 seconds. Subtracting 40800 seconds between 26 degrees S and the equator and 1200 seconds between 14 degrees N and the equator gives 2400 seconds of latitude between the two.
That's a difference of 120 degrees.
Yes
90 I think The tropic of cancer should be the same angle N of the Equator as the Antarctic circle is N of the S Pole.
There are actually two climate zones between the polar zones; the temperate zone and the tropics (tropic zone).In order, they are: Polar Zone (66.5 degrees N latitude)Temperate Zone (23.5 degrees N latitude)Tropics (23.5 degrees N to 23.5 degrees S latitude)Temperate zone (23.5 degrees S latitude)Polar Zone (66.5 degrees S latitude)Hope this helped!
23.5
34 degrees S 92 degrees N
High latitudes within the Northern Hemisphere
60 degrees s and 120 degrees n
The sum of the measures of the interior angles is (n-2)*180 degrees, where n is the number of sides. Thus, if the sum of the interior angles is S, then n = S/180 + 2
Tropical climates exist between the Tropic of Cancer (23.5°N) and the Tropic of Capricorn (23.5°S), encompassing regions near the equator where the sun is most intense. These areas typically experience warm temperatures year-round and high levels of precipitation.
The opposite side of 31.7833 degrees N 35.2167 degrees E would be 31.7833 deg S 144.7833 deg W.